Видео ютуба по тегу Jee Main 2025 8 April Shift 2 Maths Question Paper

Q) If ∫ Q) If 24 [x^2]dx = α + β√2 + γ√3 + δ√5, then a + β + y + δ is #jee #maths #jeeadvanced #jee

Q) If ∫ Q) If 24 [x^2]dx = α + β√2 + γ√3 + δ√5, then a + β + y + δ is #jee #maths #jeeadvanced #jee
Q) The set of all 𝛼, for which the vector a =𝛼𝑡i+6j−3k and b=𝑡i−2j−2𝛼tk are inclined at an

Q) The set of all 𝛼, for which the vector a =𝛼𝑡i+6j−3k and b=𝑡i−2j−2𝛼tk are inclined at an
JEE Mains Full Paper | 8 April Shift 2 (2025) | Step-by-Step Solutions

JEE Mains Full Paper | 8 April Shift 2 (2025) | Step-by-Step Solutions
The sum of all the solutions of the equation (8)^2x – 16. (8)^x + 48 = 0 is #maths #jeemain #class12

The sum of all the solutions of the equation (8)^2x – 16. (8)^x + 48 = 0 is #maths #jeemain #class12
Q) The set of all 𝛼, for which the vector a =𝛼𝑡i+6j−3k and b=𝑡i−2j−2𝛼tk are inclined at an

Q) The set of all 𝛼, for which the vector a =𝛼𝑡i+6j−3k and b=𝑡i−2j−2𝛼tk are inclined at an
Q) Let A=[ 2 1 0 1 2 -1 0 -1 2)] If |adj(adj(adj2A))|=(16)^n, then n is equal to #maths #jee2926

Q) Let A=[ 2 1 0 1 2 -1 0 -1 2)] If |adj(adj(adj2A))|=(16)^n, then n is equal to #maths #jee2926
Q) If ∫〖1/√(5&(𝑥−1)^4 (𝑥+3)^6 ) 𝑑𝑥〗 =𝐴((𝛼𝑥−1)/(𝛽𝑥+3))^𝐵+𝐶, then the value of 𝛼+𝛽+ 20 AB is

Q) If ∫〖1/√(5&(𝑥−1)^4 (𝑥+3)^6 ) 𝑑𝑥〗 =𝐴((𝛼𝑥−1)/(𝛽𝑥+3))^𝐵+𝐶, then the value of 𝛼+𝛽+ 20 AB is
JEE MAIN PYQ 2025 ( 03 April - shift 2 ) || Relation and Function PYQ || IIT JEE Class12 #jee2026

JEE MAIN PYQ 2025 ( 03 April - shift 2 ) || Relation and Function PYQ || IIT JEE Class12 #jee2026
Q) If the points with vectors 𝛼𝑖 +10𝑗 +13𝑘 , 6𝑖 +11𝑗 +11𝑘 , 9/2 𝑖 +𝛽𝑗 −8𝑘 are collinear, then (19𝛼−

Q) If the points with vectors 𝛼𝑖 +10𝑗 +13𝑘 , 6𝑖 +11𝑗 +11𝑘 , 9/2 𝑖 +𝛽𝑗 −8𝑘 are collinear, then (19𝛼−
Q) The set of all 𝛼, for which the vector a =𝛼𝑡i+6j−3k and b=𝑡i−2j−2𝛼tk are inclined at an obtuse

Q) The set of all 𝛼, for which the vector a =𝛼𝑡i+6j−3k and b=𝑡i−2j−2𝛼tk are inclined at an obtuse
JEE MAIN PAPER SOLUTION || PHYSICS || 8 APRIL SHIFT 2 2023

JEE MAIN PAPER SOLUTION || PHYSICS || 8 APRIL SHIFT 2 2023
jee registration start on

jee registration start on
The sum of all the solutions of the equation (8)^2x – 16. (8)^x + 48 = 0 is #maths #jeemain #class12

The sum of all the solutions of the equation (8)^2x – 16. (8)^x + 48 = 0 is #maths #jeemain #class12
The sum of all the solutions of the equation (8)^2x – 16. (8)^x + 48 = 0 is #maths #jeemain #class12

The sum of all the solutions of the equation (8)^2x – 16. (8)^x + 48 = 0 is #maths #jeemain #class12
JEE MAIN PYQ 2025 ( 03 April - shift 2 ) || Relation and Function PYQ || IIT JEE Class12 #jee2026

JEE MAIN PYQ 2025 ( 03 April - shift 2 ) || Relation and Function PYQ || IIT JEE Class12 #jee2026
The sum of all the solutions of the equation (8)^2x – 16. (8)^x + 48 = 0 is #maths #jeemain #class12

The sum of all the solutions of the equation (8)^2x – 16. (8)^x + 48 = 0 is #maths #jeemain #class12
The value of (sin70 )(cot10 cot70 −1) is trigonometric_function #jee2026#maths jee pyq 2025 #logic

The value of (sin70 )(cot10 cot70 −1) is trigonometric_function #jee2026#maths jee pyq 2025 #logic
Q) If for some 𝛼,𝛽;𝛼≤𝛽, 𝛼+𝛽=8 and sec^2 (tan^(−1) 𝛼)+cos^2 (cot^(−1) 𝛽)=36, then 𝛼^2+𝛽 i

Q) If for some 𝛼,𝛽;𝛼≤𝛽, 𝛼+𝛽=8 and sec^2 (tan^(−1) 𝛼)+cos^2 (cot^(−1) 𝛽)=36, then 𝛼^2+𝛽 i
JEE MAINS 2024 Pyqs | AREA UNDER CURVES |04 April shift 2 The area of the region {(x, y) : y² ≥ 2x

JEE MAINS 2024 Pyqs | AREA UNDER CURVES |04 April shift 2 The area of the region {(x, y) : y² ≥ 2x
Q) The number of distinct real roots of the equation|x + 1| |x + 3| - 4 |x + 2| + 5 = 0, is #jee2026

Q) The number of distinct real roots of the equation|x + 1| |x + 3| - 4 |x + 2| + 5 = 0, is #jee2026